Random Restrictions and AC0 Circuit Lower Bounds: Graduate Complexity Lecture 18 at CMU
Random Restrictions and AC0 Circuit Lower Bounds: Graduate Complexity Lecture 18 at CMU
|
Yükleniyor...
Lütfen bekleyiniz...
Type
Size

 İlgili Videolar

Random Restrictions and AC0 Circuit Lower Bounds: Graduate Complexity Lecture 18 at CMU

Random Restrictions and AC0 Circuit Lower Bounds: Graduate Complexity Lecture 18 at CMU

|
Monotone circuit lower bounds: Graduate Complexity Lecture 21 at CMU

Monotone circuit lower bounds: Graduate Complexity Lecture 21 at CMU

|
Razborov--Smolensky lower bounds for AC0[p]: Graduate Complexity Lecture 22 at CMU

Razborov--Smolensky lower bounds for AC0[p]: Graduate Complexity Lecture 22 at CMU

|
Instance Checking and the Permanent: Graduate Complexity Lecture 16 at CMU

Instance Checking and the Permanent: Graduate Complexity Lecture 16 at CMU

|
Ironic complexity: Graduate Complexity Lecture 27 at CMU

Ironic complexity: Graduate Complexity Lecture 27 at CMU

|
Improving Kannan's Theorem: Graduate Complexity Lecture 8 bonus material at CMU

Improving Kannan's Theorem: Graduate Complexity Lecture 8 bonus material at CMU

|
The Switching Lemma: PRST version: Graduate Complexity Lecture 19 at CMU

The Switching Lemma: PRST version: Graduate Complexity Lecture 19 at CMU

|
Hardness vs. Randomness I: Graduate Complexity Lecture 24 at CMU

Hardness vs. Randomness I: Graduate Complexity Lecture 24 at CMU

|
Session 10B - Sharp Threshold Results for Computational Complexity

Session 10B - Sharp Threshold Results for Computational Complexity

|
Undergrad Complexity at CMU - Lecture 13: Search-to-Decision, Padding, Dichotomy Theorems

Undergrad Complexity at CMU - Lecture 13: Search-to-Decision, Padding, Dichotomy Theorems

|
Permanent is #P-complete: Graduate Complexity Lecture 20 (out of order) at CMU

Permanent is #P-complete: Graduate Complexity Lecture 20 (out of order) at CMU

|
Oracles, and the Polynomial Time Hierarchy vs. circuits: Graduate Complexity Lecture 8 at CMU

Oracles, and the Polynomial Time Hierarchy vs. circuits: Graduate Complexity Lecture 8 at CMU

|
Hardness amplification: Graduate Complexity Lecture 26 at CMU

Hardness amplification: Graduate Complexity Lecture 26 at CMU

|
Circuits: Graduate Complexity Lecture 4 at CMU

Circuits: Graduate Complexity Lecture 4 at CMU

|
Approximate counting: Graduate Complexity Lecture 12 at CMU

Approximate counting: Graduate Complexity Lecture 12 at CMU

|
Lower Bounds in Arithmetic Circuit Complexity II

Lower Bounds in Arithmetic Circuit Complexity II

|
Undergrad Complexity at CMU - Lecture 7: SAT

Undergrad Complexity at CMU - Lecture 7: SAT

|
Undergrad Complexity at CMU - Lecture 9: Nondeterminism

Undergrad Complexity at CMU - Lecture 9: Nondeterminism

|
Circuit Lower Bounds from Algorithm Design: An Overview I (Partial)

Circuit Lower Bounds from Algorithm Design: An Overview I (Partial)

|
Algebraic "NP vs. P" vs. "Boolean NP vs. P": Graduate Complexity Lecture 15 postscript at CMU

Algebraic "NP vs. P" vs. "Boolean NP vs. P": Graduate Complexity Lecture 15 postscript at CMU

|
Copyright. All rights reserved © 2025
Rosebank, Johannesburg, South Africa